When mathematicians find a solution to a problem, they are interested in the practicality of being able to actually compute the solution. You have seen in the box following Example 5 that a set having k elements will have 2 k subsets. We will pursue this idea in Exercises 55 – 58 . Find the largest value for k on your calculator that when you try to compute 2 k , you do not get an overflow. (On the calculator that I was using, the largest k for which I could get an answer was k = 33 .
When mathematicians find a solution to a problem, they are interested in the practicality of being able to actually compute the solution. You have seen in the box following Example 5 that a set having k elements will have 2 k subsets. We will pursue this idea in Exercises 55 – 58 . Find the largest value for k on your calculator that when you try to compute 2 k , you do not get an overflow. (On the calculator that I was using, the largest k for which I could get an answer was k = 33 .
Solution Summary: The author explains that the largest value for k on the calculator when try to compute 2k is 33 without overflowing.
When mathematicians find a solution to a problem, they are interested in the practicality of being able to actually compute the solution. You have seen in the box following Example 5 that a set having
k
elements will have
2
k
subsets. We will pursue this idea in Exercises 55 – 58.
Find the largest value for
k
on your calculator that when you try to compute
2
k
, you do not get an overflow. (On the calculator that I was using, the largest
k
for which I could get an answer was
k
=
33
.
Determine whether the lines
L₁ : F(t) = (−2, 3, −1)t + (0,2,-3) and
L2 : ƒ(s) = (2, −3, 1)s + (−10, 17, -8)
intersect. If they do, find the point of intersection.
● They intersect at the point
They are skew lines
They are parallel or equal
Answer number 15
Why researchers are interested in describing measures of the center and measures of variation of a data set?
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